# COURSES OFFERED IN LOGIC

Below are the catalogue descriptions for LOG courses. To determine which courses are being offered in current and upcoming teaching sessions, search here.

## LOG 201 Logic

3(3-0). Introduction to methods of deductive inference. Concepts of inconsistency and entailment. Truth Functional Statement Logic and Quantifier and Predicate Logic. Representation of logically significant form of statements and arguments. Procedures to discover and notation to write down proofs.

## LOG (MA) 335 Symbolic Logic

PREREQUISITE(S): LOG 201 or MA 225. 3(3-0) F. Intermediate level introduction to modern symbolic logic; the concept of proof, mathematical induction, recursion and the relationship between formal and informal theories (examples: group theory, Peano arithmetic). The Godel Theorems and the mathematical study of logic. We very strongly recommend that any student who plans to attend graduate school in philosophy take this course.

## LOG 435/535 Advanced Logic & Metamathematics

PREREQUISITE(S): For 435, LOG/MA 335; for 535, graduate status. 3(3-0). Advanced topics in logic and metamathematics: proof procedures, first-order theories, soundness and completeness theorems, recursive functions, the formalization of arithmetic, the Goedel Incompleteness Theorems. Emphasis on mathematical study of logic and mathematics.

## LOG 437/537 Model Theoretic Semantics

PREREQUISITE(S): For 437, one of the following courses: LOG/MA 335, LOG 435, MA 403, MA 407, MA 408, MA 410, MA/CSC 416, MA 421, MA 425, MA 426, CSC 333, CSC 411, CSC 417; for 537, graduate status and one of the following courses: LOG/MA 335, LOG 435, one MA or CSC course at the 400-level or above. 3(3-0). This course is an introduction to the fundamental concepts and methods of model-theoretic semantics and its applications in logic, foundations of mathematics, philosophy, and computer science.

LOG 535 Advanced Logic & Metamathematics

PREREQUISITE(S): Graduate status. Credit cannot be given for both LOG 435 and LOG 535. 3(3-0). Advanced topics in logic and metamathematics: proof procedures, first-order theories, soundness and completeness theorems, recursive functions, the formalization of arithmetic, the Goedel Incompleteness Theorems. Emphasis on mathematical study of logic and mathematics.

## LOG 537 Model Theoretic Semantics

PREREQUISITE(S): Graduate status and one of the following courses: LOG/MA 335, LOG 435, one MA or CSC course at the 400-level or above. Credit cannot be given for both LOG 437 and LOG 537. 3(3-0). This course is an introduction to the fundamental concepts and methods of model-theoretic semantics and its applications in logic, foundations of mathematics, philosophy, and computer science.